An electromagnetic wave going through vaccum is described by $E=E_0Sin (kx-ωt)$. $B = B_0Sin (kx – ωt)$ then: |
$E_0k=B_0ω$ $E_0ω=B_0k$ $E_0B_0=ωk$ $\frac{E_0}{B_0}=\sqrt{\frac{ω}{k}}$ |
$E_0k=B_0ω$ |
The correct answer is Option (1) → $E_0k=B_0ω$ Given that the electric field E and magnetic field B of an EM wave in a vacuum is, $E=E_0\sin(kx-ωt)$ $B=B_0\sin(kx-ωt)$ and, $E_0=cB_0$ ....(1) $c=\frac{ω}{k}$ ....(2) from (1) and (2) $E_0k=ωB_0$ |